Commutative Algebra and Representation theory.

• with Graham J. Leuschke. Branched covers and matrix factorizations. Bull. London Math. Soc.
• Matrix factorizations with more than two factors. arXiv:2102.06819. Submitted. 

• Beijing Jiaotong University Algebra Seminar (February 2023)
• Commutative and Homological Market Presentations – CHAMP (February 2022)
• JMM 2022 – Special Session on Commutative Algebra (January 2022)

Branched covers and matrix factorizations

• Route 81 Conference on Commutative Algebra and Algebraic Geometry (November 2021)

Branched covers and matrix factorizations

• Algebra Seminar at Syracuse University (October 2021)

Branched covers and matrix factorizations

• AMS Sectional Meeting at Creighton University – Special Session on Homological Methods in Commutative Algebra (October 2021)

Matrix factorizations with more than two factors

• UCGEN Seminar hosted by IMBM (April 2021)

Matrix factorizations with more than two factors

Expository Talks

• Mathematics Graduate Organization Colloquium at Syracuse University

The classification of simple hypersurface singularities (September 2021)

Factoring polynomials with matrices (March 2021)

• Binghamton University Graduate Conference in Algebra and Topology at Binghamton University (November 2020)

Matrix factorizations

• Treasurer for the 2020-2021 academic year
• Co-organized a career panel for graduate students consisting of six female mathematicians in varying fields.
• Co-organized a career preparation seminar where faculty in the math department gave advice and tips on how succeed in the job application process
• Co-organized social events for graduate students

DRP mentor

• worked undergraduate students in semester-long independent reading projects.

DRP organizing committee.

• redefined the standards for both undergraduate and graduate student participation. The new standards were successful in increasing the total number of participants.
• Paired graduate students and undergraduate students based on the areas of expertise of the graduate students and the areas of interest of the undergraduates.